In Russian Roulette, a six-chambered revolver is loaded with one round, the cylinder is spun to place the round in a random position, and participants take turns pointing the gun to their heads and pulling the trigger until one player loses.

Imagine you are playing this game (for whatever reason) with one other person, but do not wish to die.

1. Assume there is one round and the cylinder is spun only once, at the beginning of the game. Is it better to go first or second?

2. Assume there is one round and the cylinder is spun after each player’s turn. Is it better to go first or second?

3. Assume there are two rounds in random position and the cylinder is spun only once, at the beginning of the game. Is it better to go first or second?

4. Assume there are two rounds in random position. The first player shoots an empty chamber. You have the option of shooting the gun as is, or spinning the cylinder first. Which do you choose?

5. Assume there are two rounds in a random position – but you are told that the two rounds are in consecutive chambers. The first player shoots an empty chamber. You have the option of shooting the gun as is, or spinning the cylinder first. Which do you choose?

6. Assume there are two rounds in a random position – but you are told that the two rounds are in consecutive chambers. The cylinder is spun only once, at the beginning of the game. Is it better to go first or second?

These are pure probability questions, for entertainment purposes only. Shakespeare Teacher in no way condones the use of firearms in this manner.

This entry was posted on Tuesday, January 25th, 2011 at 10:21 pm and is filed under Active, Conundrum, Game Theory, Math. You can follow any responses to this entry through the RSS 2.0 feed. You can leave a response, or trackback from your own site.